How do you solve the compound inequalities?

To solve compound inequalities, solve each inequality separately. Determine if the answer should be 'and' (union of the inequalities) or 'or' (intersection of the inequalities)

What is a compound inequality equation?

A compound inequality is an equation that involves two or more inequalities joined by the words 'and' or 'or'.

What are the two types of compound inequalities?

The two types of compound inequalities are 'and' compound inequalities and 'or' compound inequalities.

How do you solve a compound inequality with two variables?

To solve a compound inequality with two variables, graph the solution set of each inequality on the same coordinate plane and find the region where the solution sets overlap.

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x^2	x^{\msquare}	\log_{\msquare}	\sqrt{\square}	\nthroot[\msquare]{\square}	\le	\ge	\frac{\msquare}{\msquare}	\cdot	\div	x^{\circ}	\pi
\left(\square\right)^{'}	\frac{d}{dx}	\frac{\partial}{\partial x}	\int	\int_{\msquare}^{\msquare}	\lim	\sum	\infty	\theta	(f\:\circ\:g)	f(x)

\mathrm{simplify} \mathrm{solve\:for} \mathrm{expand} \mathrm{factor} \mathrm{rationalize}

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Frequently Asked Questions (FAQ)

How do you solve the compound inequalities?
To solve compound inequalities, solve each inequality separately. Determine if the answer should be 'and' (union of the inequalities) or 'or' (intersection of the inequalities)
What is a compound inequality equation?
A compound inequality is an equation that involves two or more inequalities joined by the words 'and' or 'or'.
What are the two types of compound inequalities?
The two types of compound inequalities are 'and' compound inequalities and 'or' compound inequalities.
How do you solve a compound inequality with two variables?
To solve a compound inequality with two variables, graph the solution set of each inequality on the same coordinate plane and find the region where the solution sets overlap.

- \twostack{▭}{▭}	\lt	7	8	9	\div	AC
+ \twostack{▭}{▭}	\gt	4	5	6	\times	\square\frac{\square}{\square}
\times \twostack{▭}{▭}	\left(	1	2	3	-	x
▭\:\longdivision{▭}	\right)	.	0	=	+	y

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